Jump to ContentJump to Main Navigation

Online

249,00 € / $374.00*

* Prices subject to change. Shipping costs will be added if applicable.
Publication Date:
December 2005
ISSN:
1435-5345
DOI:
10.1515/crll.2005.2005.589.159

See all formats and pricing

Online
Individual Subscription Online only
Euro [D] 249.00
RRP for USA, Canada, Mexico
US$ 374.00 *
Print
Individual Subscription Online only
Euro [D] 2866.00
RRP for USA, Canada, Mexico
US$ 4299.00 *
Print + Online
Individual Subscription Online only
Euro [D] 3440.00
RRP for USA, Canada, Mexico
US$ 5159.00 *
*Prices subject to change. Shipping costs will be added if applicable.

Managing Editor: Weissauer, Rainer

Ed. by Colding, Tobias / Cuntz, Joachim / Huybrechts, Daniel / Hwang, Jun-Muk

12 Issues per year

IMPACT FACTOR 2011: 1.042
5-year IMPACT FACTOR: 1.280
Rank 37 out of 288 in category Mathematics in the 2011 Thomson Reuters Journal Citation Report/Science Edition
Mathematical Citation Quotient 2011: 1.12

VolumeIssuePage

Issues

An explicit tower of function fields over cubic finite fields and Zink’s lower bound

Juscelino Bezerra / Arnaldo Garcia / Henning Stichtenoth

Citation Information: Journal für die reine und angewandte Mathematik. Volume 2005, Issue 589, Pages 159–199, ISSN (Online) 1435-5345, ISSN (Print) 0075-4102, DOI: 10.1515/crll.2005.2005.589.159, December 2005

Publication History:
Published Online:
2005-12-20

Abstract

For a function field F | 

over a finite field of cardinality ℓ , denote by () (resp. ()) the genus (resp. the number of rational places) of F | 
. In this paper we present an explicit tower of function fields 
over
for ℓ  = q 3, such that limr → ∞  N (Fr | g (Fr ) ≧ 2(q 2 − 1) (q + 2).

Comments (0)

Please log in or register to comment.